Critical temperatures of two dimensional magnets beyond linear spin wave theory: application to CrI$_3$, MPS$_3$ (M=Ni, Mn, Fe) and CrSBr
Varun Rajeev Pavizhakumari, Thomas Olsen

TL;DR
This paper investigates the critical temperatures of various 2D magnetic materials, emphasizing the importance of magnetic anisotropy and comparing different theoretical methods to improve accuracy over classical approaches.
Contribution
It extends RPA and HP methods to include single-ion anisotropy effects and introduces the Callen Decoupling correction, enhancing the prediction of critical temperatures in 2D magnets.
Findings
Green's function methods outperform Holstein-Primakoff in accuracy.
Callen Decoupling correction improves critical temperature estimates.
RPA with CD is more reliable for large anisotropy.
Abstract
Magnetic anisotropy is crucial for sustaining long range magnetic order in two-dimensional materials (2D) and must be taken into account by any approximate scheme for calculating critical temperatures. While 2D ferromagnets have received significant attention with regard to predicting Curie temperatures, the treatment of 2D anti-ferromagnetism has largely been restricted to classical approaches, which typically underestimate N\'eel temperatures. The concept of anti-ferromagnetism can be regarded as a special case of single- magnetic order, and for such systems the critical temperature can be calculated from the magnon dispersion using either Holstein-Primakoff (HP) bosonization or Green's function-based Random Phase Approximation (RPA). Here, we study the effects of single-ion anisotropy in general single- systems in both the HP and RPA methods. In the case of RPA, we generalize…
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Taxonomy
Topics2D Materials and Applications · Heusler alloys: electronic and magnetic properties · Chemical and Physical Properties of Materials
